Download PDF by Marios Hadjieleftheriou, Divesh Srivastava: Approximate String Processing

By Marios Hadjieleftheriou, Divesh Srivastava

ISBN-10: 1601984189

ISBN-13: 9781601984180

Some of the most very important primitive information varieties in smooth information processing is textual content. textual content facts are recognized to have numerous inconsistencies (e.g., spelling blunders and representational variations). hence, there exists a wide physique of literature regarding approximate processing of textual content. Approximate String Processing focuses particularly at the challenge of approximate string matching and surveys indexing concepts and algorithms particularly designed for this goal. It concentrates on inverted indexes, filtering recommendations, and tree facts constructions that may be used to guage numerous set established and edit dependent similarity features. the focal point is on all-match and top-k flavors of choice and sign up for queries, and it discusses the applicability, merits and downsides of every strategy for each question variety. Approximate String Processing is equipped into 9 chapters. Sandwiched among the creation and end, Chapters 2 to five speak about intimately the elemental primitives that symbolize any approximate string matching indexing method. the subsequent 3 chapters, 6 to nine, are devoted to really expert indexing options and algorithms for approximate string matching.

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Extra resources for Approximate String Processing

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After the frontier condition has been met, the algorithm needs to simply complete the partial similarity scores of strings already in M in order to determine the final top-k answers. The important question is how to seed the algorithm with a good set of k initial candidates. The following observation is essential. 3. The answers that are potentially more similar to the query have L1 -norm equal to v 1 . Strings with s 1 = v 1 potentially yield the maximum similarity which is equal to one. Intuitively, the potential similarity of candidate strings decreases as the L1 -norm of strings diverges from that of the query in either direction.

Next          if s 1 > vθ 1 then make L(λvi ) inactive and continue          f = min(f, s 1 ), w = w + W (λvi )          s) (¨ s, Ns , B1 , . . find(¨          for j ← 1 to m       v     if j = i or L(λj ) is inactive then Bj = 1     do if s¨ ∈ M         if B1 =  1, . . , Bm = 1                if (Ns + W (λvi ))/ max( s 1 , v 1 ) ≥ θ             then report s¨, (Ns + W (λvi ))/   then then        max( s 1 , v 1 )           Remove from M                  else M ← (¨ s, Ns + W (λvi ), B1 , .

Given that the lists are not sorted in increasing string identifier order, the obvious choice is to use the classic threshold based algorithms to compute the similarity of each string. Threshold algorithms utilize special terminating conditions that enable processing to stop before exhaustively scanning all token lists. This is easy to show if the similarity function is a monotone aggregate function. Let αi (s, v) = W (λvi ) max( s 1 , v 1 ) be the partial similarity of data string s and query token λvi .

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Approximate String Processing by Marios Hadjieleftheriou, Divesh Srivastava


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